Let us assume that the observed random vector from population has a p-dimensional normal distribution with a mean vector and a positive definite covariance matrix. A multivariate observation is known and it belongs to one of two multivariate normal populations but it is not known to which. Let E be the pxp matrix with each element eąual to unity and let I be the p x p identity matrix. In the paper we consider a Bayesian discrimination between s.
Let us assume that the observed random vector Z, has a p-dimensional normal distribution with zero-mean vector. In the present paper we discuss estimators of the quadratic discriminant function U(z)=ln(f1(z)/f2(z)).
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